Algorithm 5 MC-RC Algorithm

Initializing $r_h^0$ , ${\theta }^0$ , ${\delta }_h$ ,i = 0

Calculating configuration parameters, $G^0=g\left(r_h^0, {\theta }^0 ,B,L\right)$

Calculating of value of objective function, $F^0=F\left(G,f\right)$

While ${\delta }_h$ ≥ 50 or $\Gamma$ ≥ $\tau$

$r_h^i$ = $r_h^{\left(i-1\right)}\left(1+\frac{{\delta }_h}{F^{ave}}\right)$

Generate three random integers between 0 and 360 and assign them to ${\theta }^i$, n mean at $i th$ iteration.

$G^i=g\left(r_h^i,{\theta }^i,B,L\right)$.

If minimum distance checking is not true

Continue;

end

$F^i=F\left(G^i,f\right)$

${\delta }_h$ = $F^{ave}-F^h$

$\Gamma =\sqrt{\frac{1}{k}{\displaystyle {\displaystyle \sum }_{j=1}^k}{\left(F_j-\overline{F}\right)}^2}$

$i$ = i + 1;

If $F^i$ < $F^0$ and ${\delta }_h$ < 50 and $\Gamma$ < $\tau$ and ${\beta }_1$ × mean($F_j,j=1\dots k)\le$min($F_j,j=1\dots k)$ and max($F_j,j=1\dots k$) $\le$ ${\beta }_2$ × $w{l}_{max}$

$F^0$ = $F^i$

$G^{opt}$ = $G^i$

end

End